Functional notation
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In functional notation, a letter, as a symbol of operation, is combined with another which is regarded as a symbol of quantity. Thus denotes the mathematical result of the performance of the operation upon the subject .[1] If upon this result the same operation were repeated, the new result would be expressed by , or more concisely by , and so on. The quantity itself regarded as the result of the same operation upon some other function; the proper symbol for which is, by analogy, .[2] Thus and are symbols of inverse operations, the former cancelling the effect of the latter on the subject . and in a similar manner are termed inverse functions.[3]